65edt: Difference between revisions
→Theory: expand |
m →Theory: prime 3 |
||
| Line 3: | Line 3: | ||
== Theory == | == Theory == | ||
65edt is almost identical to [[41edo]], but with the perfect twelfth rather than the [[2/1|octave]] being just. The octave is about 0.305 cents compressed. Like 41edo, 65edt is [[consistent]] to the [[integer limit|16-integer-limit]], and in comparison, it improves the intonation of primes [[11/1|11]], [[13/1|13]], and [[17/1|17]] at the expense of less accurate | 65edt is almost identical to [[41edo]], but with the perfect twelfth rather than the [[2/1|octave]] being just. The octave is about 0.305 cents compressed. Like 41edo, 65edt is [[consistent]] to the [[integer limit|16-integer-limit]], and in comparison, it improves the intonation of primes 3, [[11/1|11]], [[13/1|13]], and [[17/1|17]] at the expense of less accurate intonations of 2, [[5/1|5]], [[7/1|7]], and [[19/1|19]], commending itself as a suitable tuning for [[13-limit|13-]] and [[17-limit]]-focused harmonies. | ||
=== Harmonics === | === Harmonics === | ||